An algevraic study of the Kolmogorov entropy
An alternative Dunford-Pettis Property
An alternative to the Dunford-Pettis Property, called the DP1-property, is introduced. Its relationship to the Dunford-Pettis Property and other related properties is examined. It is shown that -direct sums of spaces with DP1 have DP1 if 1 ≤ p < ∞. It is also shown that for preduals of von Neumann algebras, DP1 is strictly weaker than the Dunford-Pettis Property, while for von Neumann algebras, the two properties are equivalent.
An Analogue of a Hardy-Littlewood-Fejér Inequality for Upper Triangular Trace Class Operators.
An application of Ramanujan graphs to C*-algebra tensor products, II
An application of the Sakai's theorem to the characterization of - algebras.
An axiomatization of the lattice of higher relative commutants of a subfactor.
An epimorphism from a C*-algebra is continuous on the center of its domain.
An Example of a Non Nuclear C*-Algebra, which has the Metric Approximation Property.
An example of an irreducible subfactor of the hyperfinite II1 factor with rational, noninteger index.
An Existence Result for Simple Inductive Limits of Interval Algebras.
An index theorem for systems of difference operators on a half space
An individual ergodic theorem on the Hilbert space logic
An infinite level atom coupled to a heat bath.
An Operator Inequality.
Analysis on a class of Banach algebras with applications to harmonic analysis on locally compact groups and semigroups
Analytic and Reidemeister Torsion for Representation in Finite Type Hilbert Modules.
Analytic Crossed Products and Outer Conjugacy Classes of Automorphisms of von Neumann Algebras. II.
Analytic crossed products and outer conjugacy classes of automorphisms of von Neumann algebras.
Analytic semigroups on vector valued noncommutative -spaces
We give sufficient conditions on an operator space E and on a semigroup of operators on a von Neumann algebra M to obtain a bounded analytic or R-analytic semigroup ( on the vector valued noncommutative -space . Moreover, we give applications to the functional calculus of the generators of these semigroups, generalizing some earlier work of M. Junge, C. Le Merdy and Q. Xu.
Another version of Viday-Palmer's theorem on C*-algebra structure.